Simple Pendulum Calculator

🇺🇸 United States
Tan Chia Ling  | 
63
ASO score
Text
77/100
Reviews
50/100
Graphic
60/100
Other
0/100
rating
App Rating
5
rating
Votes
1
rating
App Age
7y 6m
rating
Last Update
Mar 25, 2024

Compare with Category Top Apps

Metrics
Current App
Category Top Average
Difference
Rating
5
4.65
+8%
Number of Ratings (Voted)
1
3.2M
-100%
App Age
7y 6m
7y 8m
-3%
Price
$3
$0
In-app Purchases Price
$0
$69
Update Frequency
630d
27d
+2 203%
Title Length
26
23
+13%
Subtitle Length
30
28
+7%
Description Length
1 610
3 038
-47%
Number of Screenshots
2340
1325
+77 %
Size
8MB
284MB
-97 %

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Ranking Keywords in United States

Keywords App Rank
Illustration
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Text ASO

Title (
Characters: 26 of 30
)
Simple Pendulum Calculator
Subtitle (
Characters: 30 of 30
)
Period, Maximum height, Energy
Description (
Characters: 1610 of 4000
)
The Simple Pendulum Calculator is a physics/math calculator designed to find the pendulum period, frequency, maximum height, energy of the system, or speed at the bottom quickly and easily. Features: - Instant calculation - Results are copyable to other apps - Formulas are included as reference - Supports up to 16 decimal places - Supports various units for each input A pendulum is a weight suspended from a pivot so that it can swing freely. When a pendulum is displaced sideways from its resting equilibrium position, it is subject to a restoring force due to gravity that will accelerate it back toward the equilibrium position. When released, the restoring force acting on the pendulum's mass causes it to oscillate about the equilibrium position, swinging back and forth. The time for one complete cycle, a left swing and a right swing, is called the period. The period depends on the length of the pendulum and also to a slight degree on the amplitude, the width of the pendulum's swing. Simple Pendulum equation: T = 2π * √L/g Where: T : Period of the simple pendulum L : Length of the pendulum g : Acceleration due to gravity, the standard gravity of Earth is 9.80665m/s2 The velocity at the bottom of the swing is: v = √2g * L * (1-cos(a)) Where: v : The velocity at the bottom of the pendulum a : The angle from the vertical The Maximum height is: H = L - L * cos(a) The system energy is: E = m * v2 / 2 Where: E : System energy m : Mass of the object v : The velocity at the bottom of the pendulum Thanks for your support, and do visit nitrio.com for more apps for your iOS devices.}
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Rating
5
1 voters

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Additional Information
Rating:
5
Voted: 1
App Store Link:
Price: 2.99 $
Website:
Email: -
Privacy Policy:
Categories: Productivity
Size: 8MB
App Age: 7 years 6 months
Release Date: Jun 14, 2018
Last Update: Mar 25, 2024
Version: 1.2
Version history
1.2
Mar 25, 2024
- Updated for the newest devices. - Minor UI update. - Minor bugs fixed.
1.1
Jan 06, 2021
- Update for Newest Devices - Bug Fixed

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Version history